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Simplifying radical expression is simply performing the operations in similar or like terms. This helps eliminate confusion and makes the equation simpler and easier to manage.

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10y ago

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Why is it important to simplify radical expressions before subtracting or adding and how is adding a radical expression similar to adding a polynomial expression and provide an example?

Why is it important to simplify radical expressions before adding or subtracting? How is adding radical expressions similar to adding polynomial expressions? How is it different? Provide a radical expression for your classmates to simplify..


What is the Simplify by factoring assume all expressions under radical are nonnegative Square root of 20a2b?

√20a2b = √4a2 * √5b = 2a√5b the answer is 2a times radical 5b.


Can you add or subtract under the radical?

No, you cannot add or subtract under the radical. The radical represents the square root function, and it only operates on the number or expression that is inside the radical. To add or subtract, you need to simplify the expressions inside the radical first.


Why do the properties for solving for exponential expressions apply to radical expressions as well?

A radical is an exponent, stupid.


What makes radical expressions like terms?

Radical expressions are called like radical expressionsif the indexes are the same and the radicands are identical.


How do you simplify a radical expression?

The answer depends on the form of the radical expression.


How do you simplify radical 89?

radical 89 cannot be simplified.


How do you simplify radical 544?

4 times radical 34


How are the order of operations and combining like terms are used to simplify expressions?

They are used to simplify expressions by helping to reduce the numbers that there is


What is 40 in simplified radical form?

There is no radical to simplify!


Simplify radical forty?

Ahh ok radical 40 is equal to 2 radical 10


Discuss the use of conjugates in radical problems?

Conjugates are often used in radical problems to simplify expressions and remove radicals from denominators. When dealing with a fraction that has a radical in the denominator, multiplying both the numerator and denominator by the conjugate of the denominator allows for the application of the difference of squares formula, which eliminates the radical. This technique simplifies calculations and makes it easier to work with rational expressions. Additionally, using conjugates can help in solving equations involving radicals more efficiently.